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Directly coupled series of autoionising resonances

When two series of resonances are coupled directly, the K-matrix contains off-diagonal terms, and a mixed product containing poles of both series results. For the coupled system  [Pg.313]

The resulting curve of v against energy, plotted modulo 1, exhibits a break near the energy E = Eb - C2Tb/2, where its slope is infinite, and re enters the graph on the opposite face. [Pg.314]

The expressions just given do not contain asymmetries due to the background continuum, which further increase the complexity of the problem. Their inclusion yields  [Pg.314]

From equation (8.109), we deduce (modulo 1) that provided 1, 2 = 0  [Pg.314]

7 Note that the poles in the numerator of (8.109) which occur when either Si + E2 — 00 or E1E2 — 00 are cancelled by corresponding poles in the denominator as noted above for equation (8.98) so that all the branches of the two-dimensional plot are described by equation (8.110). [Pg.314]


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